Chapter 4: Q. 4.33 (page 172)
Repeat Theoretical Exercise 4.32, this time assuming that withdrawn chips are not replaced before the next selection.
Short Answer
Probability mass function does not exist
Chapter 4: Q. 4.33 (page 172)
Repeat Theoretical Exercise 4.32, this time assuming that withdrawn chips are not replaced before the next selection.
Probability mass function does not exist
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Get started for freeThere are types of coupons. Independently of the types of previously collected coupons, each new coupon collected is of typewith probability , . If n coupons are collected, find the expected number of distinct types that appear in this set. (That is, find the expected number of types of coupons that appear at least once in the set of coupons.)
Suppose that the number of accidents occurring on a highway each day is a Poisson random variable with parameter λ = 3.
(a) Find the probability that 3 or more accidents occur today.
(b) Repeat part (a) under the assumption that at least 1 accident occurs today.
There are N distinct types of coupons, and each time one is obtained it will, independently of past choices, be of type i with probability Pi, i = 1, ... , N. Let T denote the number one need select to obtain at least one of each type. Compute P{T = n}.
Compare the Poisson approximation with the correct binomial probability for the following cases:
when
when
when
when
An interviewer is given a list of people she can interview. If the interviewer needs to interview 5 people, and if each person (independently) agrees to be interviewed with probability 2 3 , what is the probability that her list of people will enable her to obtain her necessary number of interviews if the list consists of
(a) 5 people and
(b) 8 people? For part (b), what is the probability that the interviewer will speak to exactly
(c) 6 people and
(d) 7 people on the list?
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